For the purposes of the example, suppose we learn that the Motor Operated Valves have a higher failure rate when exposed to live steam. As presumable live steam would fill the room containing both MOV-25-A and MOV-25-B, both would be effected. Because the common cause could cause a failure in both redundant branches in the system, the presence of such a common cause failure could dramatically increase the system failure rate and we need to carefully study it. For the purposes of illustration, we will assume that the probability live steam is present during an accident is .01 and that the MOVs are ten times more likely to fail if live steam is present.
1. Add a new variable to represent the presence of
live steam.
2. Create a rule which describes the
distribution of the live steam variable.
3. Create a new class of rules which describes
the distribution of MOV failures conditioned on the presence of live
steam.
4. Compile the model (to get rid of the loops) and
analyze the results.
Another part of Graphical-Belief's power is not apparent from any of the model we have so far explored: Graphical-Belief can use both probabilities and belief functions as the primary representation of uncertainty. The next example explore this flexibility.
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